Question

A common design requirement is that an environment must fit the range of people who fall...

A common design requirement is that an environment must fit the range of people who fall between the 5th percentile for women, and the 95th percentile for men. In designing an assembly work table, the sitting kneee height must be considered, which is the distance from the bottom of the feet to the top of the knee. Males have sitting knee heights that are normally distributed with a mean of 21.9 in. And a standard deviation of 1.2 in. Females have sitting knee heights that are normally distributed with a mean of 19 and a standard deviation of 1.1 in. Use this information to answer the following:

A: what is the minimum table clearance required to satisfy the requirement of fitting 95% of men?

B: determine if the following statement is true or false: “if there is 95% of males, there will certainly be clearance for all women in the bottom 5%”
-true, because some women will have sitting knee heights that are outliers
-true, because the 95th percentile for men is greater than the 5th percentile for women
-false, because the 95th percentile for men is greater than the 5th percentile for women
-false, because some women will have sitting knee lengths that are outliers

C. The author is writing this exercise with a table clearance of 23.1 in. above the floor. What percentage of men fit this table?

D. What percentage of women fit this table ?

E. Does this table appear to be made for almost everyone?
-the table will fit almost everyone except about 16% of men with the largest sitting knee heights
-the table will fit only 16% of men
-the table will only fit 1% of women
-not enough information to determine

Homework Answers

Answer #1

For Women:

For Men:

A) 95% of men are within 1.96 standard deviations from the mean

Hence minimum clearance is 19.55 in.

Largest clearance is 24.25 in.

B) 5th percentile for women is

95th percentile for men is

option C is right

c) Percentage of men that fit this table is

15.87% of men fit this table.

d)

Percentage of women that fit this table is

0.01% of women fit this table.

E) option B is right the table will fit only 16% of men

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